Highest averages methodA highest-averages method, also called a divisor method, is a class of methods for allocating seats in a parliament among agents such as political parties or federal states. A divisor method is an iterative method: at each iteration, the number of votes of each party is divided by its divisor, which is a function of the number of seats (initially 0) currently allocated to that party. The next seat is allocated to the party whose resulting ratio is largest.
Système électoralthumb|400px|Système électoral utilisé pour élire la chambre basse par pays. Système majoritaire Système semi-proportionnel Système proportionnel Système mixte Autre Le 'système électoral, mode de scrutin', système de vote ou régime électoral, désigne tout type de processus permettant l'expression du choix d'un corps électoral donné, souvent la désignation d'élus pour exercer un mandat en tant que représentants de ce corps (élection), ou moins souvent le choix direct (référendum) d'une option parmi plusieurs.
Apportionment (politics)Apportionment is the process by which seats in a legislative body are distributed among administrative divisions, such as states or parties, entitled to representation. This page presents the general principles and issues related to apportionment. The page Apportionment by country describes specific practices used around the world. The page Mathematics of apportionment describes mathematical formulations and properties of apportionment rules. The simplest and most universal principle is that elections should give each voter's intentions equal weight.
D'Hondt methodThe D'Hondt method, also called the Jefferson method or the greatest divisors method, is an apportionment method for allocating seats in parliaments among federal states, or in proportional representation among political parties. It belongs to the class of highest-averages methods. The method was first described in 1792 by future U.S. president Thomas Jefferson. It was re-invented independently in 1878 by Belgian mathematician Victor D'Hondt, which is the reason for its two different names.
